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A coupled finite element-boundary element method for two dimensional transient heat conduction and thermoelastic analyses.

机译:二维瞬态热传导和热弹性分析的有限元边界元耦合方法。

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摘要

A new algorithm for coupling boundary and finite element methods is developed for transient two dimensional heat conduction and thermoelastic analyses of regions with dissimilar materials and geometric discontinuities. Such regions are susceptible to failure initiation in electronic devices. As the component size decreases while enhancing performance, the accurate prediction of thermal and thermoelastic response of such devices is critical for achieving acceptable design. This study concerns both the conduction heat transfer and thermoelasticity. Solution to transient heat conduction equation provides the non-uniform thermal field for the thermoelastic analysis. Although the finite element method (FEM) is highly efficient and commonly used, its application with conventional elements to complex layered structures with length parameters varying in order of magnitudes leads to inaccurate and mesh dependent results. The accuracy of the results from the boundary element method (BEM) formulation, which requires computationally intensive integration schemes, is much higher than that of the FEM. This new algorithm combines the advantages of both methods while not requiring the commonly accepted iterations along the interfaces between BEM and FEM domains. The BEM part of the solution, acting as a global element, captures the singular nature of the solution variables arising from geometrical and material discontinuities and, eliminates the mesh dependency.
机译:开发了一种新的边界和有限元方法耦合算法,对材料和几何不连续性不同的区域进行瞬态二维热传导和热弹性分析。这样的区域易于在电子设备中引发故障。随着组件尺寸的减小同时提高性能,这种器件的热和热弹性响应的准确预测对于实现可接受的设计至关重要。这项研究涉及传导热传递和热弹性。瞬态热传导方程的解为热弹性分析提供了非均匀的热场。尽管有限元方法(FEM)是高效且常用的方法,但将其与常规元素一起应用到长度参数按数量级变化的复杂层状结构中会导致结果不准确且取决于网格。边界元法(BEM)公式的结果精度要求FEM很高,而该方法需要计算量大的积分方案。这种新算法结合了这两种方法的优点,同时不需要沿BEM和FEM域之间的接口进行公认的迭代。解决方案的BEM部分用作全局元素,它捕获了由几何和材料不连续性引起的解决方案变量的奇异性质,并消除了网格依赖性。

著录项

  • 作者

    Guven, Ibrahim.;

  • 作者单位

    The University of Arizona.;

  • 授予单位 The University of Arizona.;
  • 学科 Applied Mechanics.; Engineering Mechanical.
  • 学位 Ph.D.
  • 年度 2000
  • 页码 177 p.
  • 总页数 177
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类 应用力学;机械、仪表工业;
  • 关键词

  • 入库时间 2022-08-17 11:47:42

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